library(data.table)
library(tidyr)
library(maps)
library(haven)
library(ggplot2)
library(dplyr)
library(readxl)
library(ggrepel)
library(wordcloud)
library(lme4)
library(lmerTest)

PREPARATION DATASETS FOR ANALYSIS #################### #################### ####################

PREP THE DATASET FOR ANALYSIS WVS 5 & 6 ####################

#read the data (Wave 5)

# Data of Wave 5
WV5_data <- readRDS("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/F00007944-WV5_Data_R_v20180912.rds")

# Convert WV5_data-object in data.frame 
WV5_data_df <- as.data.frame(WV5_data)

# show first five columns
WV5_data_df

clean the data set

#rename the variables
WV5_data <- WV5_data_df %>%
  rename(gender = V235, age = V237, country_code = V2, wave = V1, risktaking = V86, children = V56, married = V55, employed = V241, education = V238)
WV5_data

colnames(WV5_data)
  [1] "wave"          "V1A"           "V1B"           "country_code"  "V2A"           "V3"            "V4"           
  [8] "V4_CO"         "V5"            "V5_CO"         "V6"            "V6_CO"         "V7"            "V7_CO"        
 [15] "V8"            "V8_CO"         "V9"            "V9_CO"         "V10"           "V11"           "V12"          
 [22] "V13"           "V14"           "V15"           "V16"           "V17"           "V18"           "V19"          
 [29] "V20"           "V21"           "V22"           "V23"           "V24"           "V25"           "V26"          
 [36] "V27"           "V28"           "V29"           "V30"           "V31"           "V32"           "V33"          
 [43] "V34"           "V35"           "V36"           "V37"           "V38"           "V39"           "V40"          
 [50] "V41"           "V42"           "V43"           "V43_01"        "V43_02"        "V43_03"        "V43_04"       
 [57] "V43_05"        "V43_06"        "V43_07"        "V43_08"        "V43_09"        "V43_10"        "V43_11"       
 [64] "V43_12"        "V43_13"        "V43_14"        "V43_15"        "V43_16"        "V43_17"        "V43_18"       
 [71] "V43_19"        "V43_20"        "V43_21"        "V43_22"        "V43_23"        "V43_24"        "V43_25"       
 [78] "V43_26"        "V43_27"        "V43_28"        "V43_29"        "V43_30"        "V44"           "V45"          
 [85] "V46"           "V47"           "V48"           "V49"           "V50"           "V51"           "V52"          
 [92] "V53"           "V54"           "married"       "children"      "V57"           "V58"           "V59"          
 [99] "V60"           "V61"           "V62"           "V63"           "V64"           "V65"           "V66"          
[106] "V67"           "V68"           "V69"           "V69_HK"        "V70"           "V70_HK"        "V71"          
[113] "V72"           "V73"           "V73_HK"        "V74"           "V74_HK"        "V75"           "V76"          
[120] "V77"           "V78"           "V79"           "V80"           "V81"           "V82"           "V83"          
[127] "V84"           "V85"           "risktaking"    "V87"           "V88"           "V89"           "V90"          
[134] "V91"           "V92"           "V93"           "V94"           "V95"           "V96"           "V97"          
[141] "V98"           "V99"           "V100"          "V101"          "V102"          "V103"          "V104"         
[148] "V105"          "V106"          "V107"          "V108"          "V109"          "V110"          "V111"         
[155] "V112"          "V113"          "V114"          "V115"          "V116"          "V117"          "V118"         
[162] "V119"          "V120"          "V121"          "V122"          "V123"          "V124"          "V125"         
[169] "V126"          "V127"          "V128"          "V129"          "V130"          "V130_CA_1"     "V130_IQ_1"    
[176] "V130_IQ_2"     "V130_IQ_3"     "V130_IQ_4"     "V130_NZ_1"     "V130_NZ_2"     "V131"          "V132"         
[183] "V133"          "V134"          "V135"          "V136"          "V137"          "V138"          "V139"         
[190] "V140"          "V141"          "V142"          "V143"          "V144"          "V145"          "V146_00"      
[197] "V146_01"       "V146_02"       "V146_03"       "V146_04"       "V146_05"       "V146_06"       "V146_07"      
[204] "V146_08"       "V146_09"       "V146_10"       "V146_11"       "V146_12"       "V146_13"       "V146_14"      
[211] "V146_15"       "V146_16"       "V146_17"       "V146_18"       "V146_19"       "V146_20"       "V146_21"      
[218] "V146_22"       "V147"          "V148"          "V149"          "V150"          "V151"          "V151_IQ_A"    
[225] "V151_IQ_B"     "V152"          "V153"          "V154"          "V155"          "V156"          "V157"         
[232] "V158"          "V159"          "V160"          "V161"          "V162"          "V163"          "V164"         
[239] "V165"          "V166"          "V167"          "V168"          "V169"          "V170"          "V171"         
[246] "V172"          "V173"          "V174"          "V175"          "V176"          "V177"          "V178"         
[253] "V179"          "V180"          "V181"          "V182"          "V183"          "V184"          "V185"         
[260] "V186"          "V187"          "V188"          "V189"          "V190"          "V191"          "V192"         
[267] "V193"          "V194"          "V195"          "V196"          "V197"          "V198"          "V199"         
[274] "V200"          "V201"          "V202"          "V203"          "V204"          "V205"          "V206"         
[281] "V207"          "V208"          "V209"          "V210"          "V211"          "V212"          "V213A"        
[288] "V213B"         "V213C"         "V213D"         "V213E"         "V213F"         "V213G"         "V213H"        
[295] "V213K"         "V213L"         "V213M"         "V213N"         "V214"          "V215"          "V216"         
[302] "V217"          "V218"          "V219"          "V220"          "V221"          "V222"          "V223"         
[309] "V224"          "V225"          "V226"          "V227"          "V228"          "V229"          "V230"         
[316] "V231"          "V232"          "V233"          "V233A"         "V234"          "gender"        "V236"         
[323] "age"           "education"     "V238CS"        "V239"          "V240"          "employed"      "V242"         
[330] "V242A_CO"      "V243"          "V244"          "V245"          "V246"          "V247"          "V248"         
[337] "V249"          "V250"          "V251"          "V252"          "V252B"         "V253"          "V253CS"       
[344] "V254"          "V255"          "V255CS"        "V256"          "V257"          "V257B"         "V257C"        
[351] "V258"          "V259"          "V259A"         "V260"          "V261"          "V262"          "V263"         
[358] "V264"          "V265"          "S024"          "S025"          "Y001"          "Y002"          "Y003"         
[365] "SACSECVAL"     "SECVALWGT"     "RESEMAVAL"     "WEIGHTB"       "I_AUTHORITY"   "I_NATIONALISM" "I_DEVOUT"     
[372] "DEFIANCE"      "WEIGHT1A"      "I_RELIGIMP"    "I_RELIGBEL"    "I_RELIGPRAC"   "DISBELIEF"     "WEIGHT2A"     
[379] "I_NORM1"       "I_NORM2"       "I_NORM3"       "RELATIVISM"    "WEIGHT3A"      "I_TRUSTARMY"   "I_TRUSTPOLICE"
[386] "I_TRUSTCOURTS" "SCEPTICISM"    "WEIGHT4A"      "I_INDEP"       "I_IMAGIN"      "I_NONOBED"     "AUTONOMY"     
[393] "WEIGHT1B"      "I_WOMJOB"      "I_WOMPOL"      "I_WOMEDU"      "EQUALITY"      "WEIGHT2B"      "I_HOMOLIB"    
[400] "I_ABORTLIB"    "I_DIVORLIB"    "CHOICE"        "WEIGHT3B"      "I_VOICE1"      "I_VOICE2"      "I_VOI2_00"    
[407] "VOICE"         "WEIGHT4B"      "S001"          "S007"          "S018"          "S019"          "S021"         
[414] "COW"          
#select only the variables of interest
WV5_data <- WV5_data %>%
  dplyr::select(gender, age, country_code, wave, risktaking, children, employed, education, married)
WV5_data

Read countrynames data from the CSV file (to decode the dataset 5)

countrynames <- read.csv("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/countrynames.txt", header = FALSE, as.is = TRUE)
colnames(countrynames) <- c("code", "name")

# Assuming WV5_data has a column named country_code
WV5_data$country <- countrynames$name[match(WV5_data$country_code, countrynames$code)]

# Check the frequency of each country in the new column
table(WV5_data$country)

            Andorra           Argentina           Australia              Brazil            Bulgaria        Burkina Faso 
               1003                1002                1421                1500                1001                1534 
             Canada               Chile               China            Colombia          Cyprus (G)               Egypt 
               2164                1000                1991                3025                1050                3051 
           Ethiopia             Finland              France             Georgia             Germany               Ghana 
               1500                1014                1001                1500                2064                1534 
      Great Britain           Guatemala           Hong Kong             Hungary               India           Indonesia 
               1041                1000                1252                1007                2001                2015 
               Iran                Iraq               Italy               Japan              Jordan            Malaysia 
               2667                2701                1012                1096                1200                1201 
               Mali              Mexico             Moldova             Morocco         Netherlands         New Zealand 
               1534                1560                1046                1200                1050                 954 
             Norway                Peru              Poland             Romania              Russia              Rwanda 
               1025                1500                1000                1776                2033                1507 
           Slovenia        South Africa         South Korea               Spain              Sweden         Switzerland 
               1037                2988                1200                1200                1003                1241 
             Taiwan            Thailand Trinidad and Tobago              Turkey             Ukraine       United States 
               1227                1534                1002                1346                1000                1249 
            Uruguay            Viet Nam              Zambia 
               1000                1495                1500 
# Display the updated WV5_data
print(WV5_data)
length(unique(WV5_data$country))
[1] 58

#Read Dataset (Wave 6)

WV6_data <- load("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/WV6_Data_R_v20201117.rdata") 
WV6_data <- WV6_Data_R_v20201117 
print(WV6_data)

#rename variables

WV6_data <- WV6_data %>%
  rename(wave = V1, gender = V240, age = V242,country_code = V2, risktaking = V76, children = V58, married = V57, employed = V229, education = V248)

#select only the variables of interest
WV6_data <- WV6_data %>%
  dplyr::select(gender, age, country_code, wave, risktaking, children, employed, education, married)
WV6_data

#decode daraset (Wave 6)

countrynames = read.csv("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/countrynames.txt", header=FALSE,as.is=TRUE)
colnames(countrynames) = c("code", "name")
WV6_data$country = countrynames$name [match(WV6_data$country_code, countrynames$code)]
table(WV6_data$country)

            Algeria           Argentina             Armenia           Australia          Azerbaijan             Belarus 
               1200                1030                1100                1477                1002                1535 
             Brazil               Chile               China            Colombia          Cyprus (G)             Ecuador 
               1486                1000                2300                1512                1000                1202 
              Egypt             Estonia             Georgia             Germany               Ghana               Haiti 
               1523                1533                1202                2046                1552                1996 
          Hong Kong               India                Iraq               Japan              Jordan          Kazakhstan 
               1000                4078                1200                2443                1200                1500 
             Kuwait          Kyrgyzstan             Lebanon               Libya            Malaysia              Mexico 
               1303                1500                1200                2131                1300                2000 
            Morocco         Netherlands         New Zealand             Nigeria            Pakistan           Palestine 
               1200                1902                 841                1759                1200                1000 
               Peru         Philippines              Poland               Qatar             Romania              Russia 
               1210                1200                 966                1060                1503                2500 
             Rwanda           Singapore            Slovenia        South Africa         South Korea               Spain 
               1527                1972                1069                3531                1200                1189 
             Sweden              Taiwan            Thailand Trinidad and Tobago             Tunisia              Turkey 
               1206                1238                1200                 999                1205                1605 
            Ukraine       United States             Uruguay          Uzbekistan               Yemen            Zimbabwe 
               1500                2232                1000                1500                1000                1500 
WV6_data

#combine the 2 dataset (Wave 6 + Wave 5)

WV5_data
WV6_data
WVS_data = rbind(WV5_data, WV6_data)
WVS_data

#exclusion of participants and omission of missing data (na)

WVS_data = subset(WVS_data, risktaking > 0 & gender > 0 & age >0 & education > 0 & employed > 0 & married > 0 & children >= 0)
data_Wave5 = subset(WV5_data, risktaking > 0 & gender > 0 & age >0 & education > 0 & employed > 0 & married > 0 & children >= 0)
data_Wave6 = subset(WV6_data, risktaking > 0 & gender > 0 & age >0 & education > 0 & employed > 0 & married > 0 & children >= 0)
WVS_data <- na.omit(WVS_data)
data_Wave5 <- na.omit(data_Wave5)
data_Wave6 <- na.omit(data_Wave6)

# Use the mutate function to change the country name
WVS_data <- WVS_data %>%
  mutate(country = ifelse(country == "Great Britain", "United Kingdom", country))

create a categorical education variable (with fewer categories than the original)

# Neue Spalte 'education_cat' erstellen und initialisieren
WVS_data$education_cat <- NA

# Kategorien zuweisen basierend auf den Bildungsstufen
WVS_data$education_cat <- ifelse(WVS_data$education %in% c(1, 2), "incomplete or no primary education", 
                          ifelse(WVS_data$education %in% c(3, 4, 5, 6), "No Uni",
                          ifelse(WVS_data$education %in% c(7, 8, 9), "Uni", NA)))

# Tabelle der neuen Kategorien anzeigen
table(WVS_data$education_cat)

incomplete or no primary education                             No Uni                                Uni 
                             19297                              69364                              59866 

#Transformation of item risktaking

# Transfrom risk item such that high values represent more risk taking
WVS_data$risktaking = 6 - WVS_data$risktaking + 1

# Transform risk variable into T-score (mean = 50, sd = 10)
WVS_data$T_score_risktaking = 10*scale(WVS_data$risktaking, center=TRUE,scale=TRUE)+50

WVS_data

#Transform risk variable into Z score 
# Assuming T-scores have a mean of 50 and a standard deviation of 10
#WVS_data$Z_score_risktaking = (WVS_data$T_score_risktaking - 50) / 10

# Print the resulting data frame
print(WVS_data)

WVS_data <- WVS_data %>%
  group_by(country) %>%
  mutate(z_score_age = scale(age))
WVS_data
length(unique(WVS_data$country)) 
[1] 76
nrow(WVS_data) # number of individuals --> Mata et al., 2016 N = 147,118 
[1] 148527
range(WVS_data$age) 
[1] 15 99
table(WVS_data$gender) # sex table(data$sex)/nrow(data) --> 76,617 Female (1)

    1     2 
71134 77393 

Dichotomizing Variables: This helps estimating and interpreting the models later on…

WVS_data$gender = ifelse(WVS_data$gender == 1, 0, 1) # sex: male vs. female
WVS_data$children = ifelse(WVS_data$children == 0, 0, 1) # children: no vs. yes
WVS_data$married = ifelse(WVS_data$married == 1, 1, 0) # married: yes vs. no
WVS_data$employed = ifelse(WVS_data$employed < 4, 1, 0) # employed: yes vs. no
WVS_data$education = ifelse(WVS_data$education < 4, 0, 1) # education: no primary vs. primary+ 
head(WVS_data)

PREP THE DATASET FOR ANALYSIS GPS ####################

#Add data GPS

gps_data <- haven::read_dta("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/GPS_dataset_individual_level/individual_new.dta")

head(gps_data)

Clean the data by removing records with missing values

gps_data <- gps_data %>%
  drop_na(country, isocode, risktaking, gender, age)

# Display the cleaned data
gps_data

#select only the variables of interest

gps_data <- gps_data %>%
  dplyr::select(country, isocode, ison, risktaking, gender, age)
gps_data

Transform age (z-score)

gps_data <- gps_data %>%
  group_by(country) %>%
  mutate(z_score_age = scale(age))

# Display the new column with Z-Scores per Country
gps_data

PREP THE DATASET FOR ANALYSIS HARDSHIP ####################

read in file that contains hardship indicators manually collected from CIA factbook, WHO, and World Bank

excel_path <- "/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/Hardship/Hardship_complete_2024.xlsx"
hardship <- read_excel(excel_path)

# Create a vector of labels with the same length as the number of columns in 'countryfacts'
labels <- c("country","mean_homicide","gdp","gini_income","Infant_mortality","life_expect","primary_female_enrollment_rate")

# Print the result
print(hardship)

Create the ‘hardship’ column in the ‘hardship’ data frame

# Create the 'hardship' column in the 'hardship' data frame
hardship <- hardship %>%
  mutate(hardship = (mean_homicide + gdp + gini_income + Infant_mortality + life_expect + primary_female_enrollment_rate) / 6)
hardship

log transform

hardship$mean_homicide=log(hardship$mean_homicide)
hardship$gdp=log(hardship$gdp)
hardship$Infant_mortality=log(hardship$Infant_mortality)
hardship$life_expect=log(hardship$life_expect)
hardship$gini_income=log(hardship$gini_income)
hardship$primary_female_enrollment_rate=log(hardship$primary_female_enrollment_rate)

# changing variables into the same direction

# Reverse Codierung
hardship$mean_homicide=scale(hardship$mean_homicide)
hardship$gdp=scale(-hardship$gdp)
hardship$Infant_mortality=scale(hardship$Infant_mortality)
hardship$life_expect=scale(-hardship$life_expect)
hardship$gini_income=scale(hardship$gini_income)
hardship$primary_female_enrollment_rate=scale(hardship$primary_female_enrollment_rate)

hardship

create a hardship index

hardship$hardship=(hardship$mean_homicide+hardship$gdp+hardship$gini_income+hardship$life_expect+hardship$Infant_mortality+hardship$primary_female_enrollment_rate)/6

hardship

SUP MATERIALS:Correlation between hardship indicators

# Berechnung der Korrelationsmatrix für den Datensatz "hardship"
correlation_hardship <- cor(hardship[, c("mean_homicide", "gdp", "gini_income", "Infant_mortality", "life_expect", "primary_female_enrollment_rate")])

# Visualisierung der Korrelationsmatrix als Heatmap
library(ggplot2)
library(reshape2)

correlation_hardship_melted <- melt(correlation_hardship)

ggplot(correlation_hardship_melted, aes(Var1, Var2, fill = value)) +
  geom_tile(color = "white") +
  scale_fill_gradient2(low = "blue", high = "red", mid = "white", 
                       midpoint = 0, limit = c(-1,1), space = "Lab", 
                       name="Correlation") +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, vjust = 1, 
                                   size = 10, hjust = 1)) +
  coord_fixed()

Berechnung der Korrelationsmatrix für den Datensatz “hardship”

correlation_hardship <- cor(hardship[, c("mean_homicide", "gdp", "gini_income", "Infant_mortality", "life_expect", "primary_female_enrollment_rate")])

# Erstellen einer Tabelle für die Korrelationsmatrix
correlation_table <- as.data.frame(correlation_hardship)

# Anzeigen der Tabelle
print(correlation_table)

Überprüfung der Länder in beiden Datensätzen

country_check <- unique(WVS_data$country) %in% hardship$isocode
if (all(country_check)) {
  print("Alle Länder in beiden Datensätzen sind konsistent.")
} else {
  print("Es gibt inkonsistente Länder in den Datensätzen.")
}
[1] "Es gibt inkonsistente Länder in den Datensätzen."

#select only the variables of interest

hardship <- hardship %>%
  dplyr::select(country, isocode, hardship)
hardship

PREP THE DATASET FOR ANALYSIS MIXED-MODELS ####################

#Add Hardship to WVS_data

head(WVS_data)

Combine WVS_data with the hardship

WVS_mixed_model <- left_join(WVS_data, hardship, by = "country")
WVS_mixed_model

Add Hardship to gps_data

gps_mixed_model <- left_join(gps_data, hardship, by = "country")
gps_mixed_model

MIXED-MODELS #################### #################### ####################

MIXED-MODELS WVS-DATA ####################

Mixed-model WVS - Replication of Mata et al., 2016

intercept only model

model0 = lmer(risktaking ~ 1 + (1|country),data = WVS_mixed_model)
summary_model0=summary(model0)

age, sex

model1 <- lmer(risktaking ~ 1 + scale(age) + factor(gender) + (1 + scale(z_score_age) + factor(gender) | country), 
               data = WVS_mixed_model, 
                      control = lmerControl(optimizer = "bobyqa"))

Koeffizientenübersicht des Modells anzeigen

print(summary_model3)
Linear mixed model fit by maximum likelihood . t-tests use Satterthwaite's method ['lmerModLmerTest']
Formula: risktaking ~ 1 + scale(z_score_age) * hardship + factor(gender) *  
    hardship + factor(children) + factor(married) + factor(employed) +  
    factor(education) + (1 + scale(z_score_age) + factor(gender) +  
    factor(children) + factor(married) + factor(employed) + factor(education) |      country)
   Data: WVS_mixed_model
Control: lmerControl(optCtrl = list(maxfun = 30000), optimizer = "bobyqa")

      AIC       BIC    logLik  deviance  df.resid 
 534717.4  535103.9 -267319.7  534639.4    148488 

Scaled residuals: 
     Min       1Q   Median       3Q      Max 
-2.56078 -0.78206 -0.08329  0.74284  3.14737 

Random effects:
 Groups   Name               Variance Std.Dev. Corr                               
 country  (Intercept)        0.143201 0.37842                                     
          scale(z_score_age) 0.009702 0.09850   0.21                              
          factor(gender)1    0.021562 0.14684  -0.01  0.16                        
          factor(children)1  0.019324 0.13901   0.02  0.06  0.08                  
          factor(married)1   0.009997 0.09999   0.10  0.21  0.51  0.23            
          factor(employed)1  0.007261 0.08521  -0.01  0.08  0.03 -0.26 -0.22      
          factor(education)1 0.014968 0.12234  -0.21 -0.03  0.07 -0.14  0.08  0.18
 Residual                    2.128571 1.45896                                     
Number of obs: 148527, groups:  country, 76

Fixed effects:
                            Estimate Std. Error       df t value Pr(>|t|)    
(Intercept)                  3.51893    0.04584 76.32698  76.762  < 2e-16 ***
scale(z_score_age)          -0.22218    0.01240 74.85319 -17.911  < 2e-16 ***
hardship                     0.18581    0.07032 75.24809   2.642    0.010 *  
factor(gender)1             -0.34504    0.01899 67.55355 -18.174  < 2e-16 ***
factor(children)1           -0.20392    0.02022 73.26248 -10.085 1.71e-15 ***
factor(married)1            -0.13353    0.01556 62.33679  -8.582 3.73e-12 ***
factor(employed)1            0.01553    0.01336 68.46002   1.163    0.249    
factor(education)1           0.12451    0.01877 51.11003   6.633 2.05e-08 ***
scale(z_score_age):hardship  0.10088    0.01967 73.52851   5.128 2.30e-06 ***
hardship:factor(gender)1     0.03238    0.02798 66.21324   1.157    0.251    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Correlation of Fixed Effects:
            (Intr) sc(__) hrdshp fctr(g)1 fctr(c)1 fctr(mr)1 fctr(mp)1 fctr(d)1 s(__):
scl(z_scr_)  0.183                                                                    
hardship     0.042  0.012                                                             
fctr(gndr)1 -0.056  0.153 -0.001                                                      
fctr(chld)1 -0.046 -0.060  0.003  0.009                                               
fctr(mrrd)1  0.049  0.136  0.000  0.361   -0.070                                      
fctr(mply)1 -0.063  0.099  0.003  0.089   -0.190   -0.146                             
fctr(dctn)1 -0.293  0.042  0.008  0.053   -0.069    0.038     0.059                   
scl(z_sc_):  0.015  0.037  0.201  0.004    0.012   -0.001    -0.034    -0.009         
hrdshp:f()1 -0.003  0.012 -0.061  0.045   -0.008   -0.004     0.021     0.000    0.098
# Zusammenfassung des Modells anzeigen
summary_model1 <- summary(model1)

# Gewünschte Werte extrahieren und formatieren
results_model1 <- data.frame(
  Predictor = c("Intercept", "Age", "Gender"),
  Estimate = c(summary_model1$coefficients["(Intercept)", "Estimate"],
               summary_model1$coefficients["scale(age)", "Estimate"],
               summary_model1$coefficients["factor(gender)1", "Estimate"]),
  SE = c(summary_model1$coefficients["(Intercept)", "Std. Error"],
          summary_model1$coefficients["scale(age)", "Std. Error"],
          summary_model1$coefficients["factor(gender)1", "Std. Error"]),
  T_score = c(summary_model1$coefficients["(Intercept)", "t value"],
              summary_model1$coefficients["scale(age)", "t value"],
              summary_model1$coefficients["factor(gender)1", "t value"]),
  p_value = c(summary_model1$coefficients["(Intercept)", "Pr(>|t|)"],
              summary_model1$coefficients["scale(age)", "Pr(>|t|)"],
              summary_model1$coefficients["factor(gender)1", "Pr(>|t|)"])
)

# Formatierung der p-Werte
results_model1$p_value <- ifelse(results_model1$p_value < 0.001, "< .001", sprintf("%.3f", results_model1$p_value))

# Ergebnisse anzeigen
print(results_model1)

age, sex, and covariates (children, marital status, employement status, education)

model2 = lmer(risktaking ~ 1+scale(z_score_age)+factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education)+ (1+scale(z_score_age)+factor(gender)+ factor(children) + factor(married) + factor(employed) + factor(education)|country),data = WVS_mixed_model,control=lmerControl(optCtrl=list(maxfun=30000),optimizer="bobyqa"))
summary_model2=summary(model2)

Koeffizientenübersicht des Modells anzeigen

print(summary_model2)
Linear mixed model fit by REML. t-tests use Satterthwaite's method ['lmerModLmerTest']
Formula: risktaking ~ 1 + scale(z_score_age) + factor(gender) + factor(children) +  
    factor(married) + factor(employed) + factor(education) +      (1 + scale(z_score_age) + factor(gender) + factor(children) +  
        factor(married) + factor(employed) + factor(education) |          country)
   Data: WVS_mixed_model
Control: lmerControl(optCtrl = list(maxfun = 30000), optimizer = "bobyqa")

REML criterion at convergence: 534701.2

Scaled residuals: 
     Min       1Q   Median       3Q      Max 
-2.56914 -0.78239 -0.08366  0.74260  3.14578 

Random effects:
 Groups   Name               Variance Std.Dev. Corr                               
 country  (Intercept)        0.157684 0.39709                                     
          scale(z_score_age) 0.014546 0.12061   0.32                              
          factor(gender)1    0.023553 0.15347   0.08  0.31                        
          factor(children)1  0.019645 0.14016   0.09  0.19  0.11                  
          factor(married)1   0.010191 0.10095   0.28  0.49  0.56  0.21            
          factor(employed)1  0.007384 0.08593  -0.04  0.02  0.01 -0.26 -0.21      
          factor(education)1 0.015326 0.12380  -0.17  0.05  0.10 -0.13  0.10  0.18
 Residual                    2.128583 1.45897                                     
Number of obs: 148527, groups:  country, 76

Fixed effects:
                   Estimate Std. Error       df t value Pr(>|t|)    
(Intercept)         3.51389    0.04784 76.46867  73.458  < 2e-16 ***
scale(z_score_age) -0.22506    0.01474 74.40067 -15.264  < 2e-16 ***
factor(gender)1    -0.34620    0.01965 72.57294 -17.621  < 2e-16 ***
factor(children)1  -0.20501    0.02033 72.32226 -10.084 1.98e-15 ***
factor(married)1   -0.13330    0.01561 61.82874  -8.539 4.72e-12 ***
factor(employed)1   0.01620    0.01341 67.29409   1.208    0.231    
factor(education)1  0.12409    0.01891 50.11921   6.562 2.88e-08 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Correlation of Fixed Effects:
            (Intr) sc(__) fctr(g)1 fctr(c)1 fctr(mr)1 fctr(mp)1
scl(z_scr_)  0.290                                             
fctr(gndr)1  0.025  0.277                                      
fctr(chld)1  0.009  0.057  0.032                               
fctr(mrrd)1  0.175  0.339  0.397   -0.080                      
fctr(mply)1 -0.079  0.053  0.077   -0.191   -0.145             
fctr(dctn)1 -0.257  0.089  0.073   -0.064    0.046     0.058   
# Zusammenfassung des Modells anzeigen
summary_model2 <- summary(model2)

# Gewünschte Werte extrahieren und formatieren
results_model2 <- data.frame(
  Predictor = c("Intercept", "Age", "Gender", "Parental status", "Marital status", "Occupational status", "Education"),
  Estimate = c(summary_model2$coefficients["(Intercept)", "Estimate"],
               summary_model2$coefficients["scale(z_score_age)", "Estimate"],
               summary_model2$coefficients["factor(gender)1", "Estimate"],
               summary_model2$coefficients["factor(children)1", "Estimate"],
               summary_model2$coefficients["factor(married)1", "Estimate"],
               summary_model2$coefficients["factor(employed)1", "Estimate"],
               summary_model2$coefficients["factor(education)1", "Estimate"]),
  SE = c(summary_model2$coefficients["(Intercept)", "Std. Error"],
          summary_model2$coefficients["scale(z_score_age)", "Std. Error"],
          summary_model2$coefficients["factor(gender)1", "Std. Error"],
          summary_model2$coefficients["factor(children)1", "Std. Error"],
          summary_model2$coefficients["factor(married)1", "Std. Error"],
          summary_model2$coefficients["factor(employed)1", "Std. Error"],
          summary_model2$coefficients["factor(education)1", "Std. Error"]),
  T_score = c(summary_model2$coefficients["(Intercept)", "t value"],
              summary_model2$coefficients["scale(z_score_age)", "t value"],
              summary_model2$coefficients["factor(gender)1", "t value"],
              summary_model2$coefficients["factor(children)1", "t value"],
              summary_model2$coefficients["factor(married)1", "t value"],
              summary_model2$coefficients["factor(employed)1", "t value"],
              summary_model2$coefficients["factor(education)1", "t value"]),
  p_value = c(summary_model2$coefficients["(Intercept)", "Pr(>|t|)"],
              summary_model2$coefficients["scale(z_score_age)", "Pr(>|t|)"],
              summary_model2$coefficients["factor(gender)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(children)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(married)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(employed)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(education)1", "Pr(>|t|)"])
)

# Formatierung der p-Werte
results_model2$p_value <- ifelse(results_model2$p_value < 0.001, "< .001", sprintf("%.3f", results_model2$p_value))

# Ergebnisse anzeigen
print(results_model2)
model3 <- lmer(risktaking ~ 1+scale(z_score_age)*hardship+factor(gender)*hardship + factor(children) + factor(married) + factor(employed) + factor(education)+ (1+scale(z_score_age)+factor(gender)+ factor(children) + factor(married) + factor(employed) + factor(education)|country),data = WVS_mixed_model,control=lmerControl(optCtrl=list(maxfun=30000),optimizer="bobyqa"),REML = FALSE)
summary_model3=summary(model3)

Koeffizientenübersicht des Modells anzeigen

print(summary_model3)
Linear mixed model fit by maximum likelihood . t-tests use Satterthwaite's method ['lmerModLmerTest']
Formula: risktaking ~ 1 + scale(z_score_age) * hardship + factor(gender) *  
    hardship + factor(children) + factor(married) + factor(employed) +  
    factor(education) + (1 + scale(z_score_age) + factor(gender) +  
    factor(children) + factor(married) + factor(employed) + factor(education) |      country)
   Data: WVS_mixed_model
Control: lmerControl(optCtrl = list(maxfun = 30000), optimizer = "bobyqa")

      AIC       BIC    logLik  deviance  df.resid 
 534717.4  535103.9 -267319.7  534639.4    148488 

Scaled residuals: 
     Min       1Q   Median       3Q      Max 
-2.56078 -0.78206 -0.08329  0.74284  3.14737 

Random effects:
 Groups   Name               Variance Std.Dev. Corr                               
 country  (Intercept)        0.143201 0.37842                                     
          scale(z_score_age) 0.009702 0.09850   0.21                              
          factor(gender)1    0.021562 0.14684  -0.01  0.16                        
          factor(children)1  0.019324 0.13901   0.02  0.06  0.08                  
          factor(married)1   0.009997 0.09999   0.10  0.21  0.51  0.23            
          factor(employed)1  0.007261 0.08521  -0.01  0.08  0.03 -0.26 -0.22      
          factor(education)1 0.014968 0.12234  -0.21 -0.03  0.07 -0.14  0.08  0.18
 Residual                    2.128571 1.45896                                     
Number of obs: 148527, groups:  country, 76

Fixed effects:
                            Estimate Std. Error       df t value Pr(>|t|)    
(Intercept)                  3.51893    0.04584 76.32698  76.762  < 2e-16 ***
scale(z_score_age)          -0.22218    0.01240 74.85319 -17.911  < 2e-16 ***
hardship                     0.18581    0.07032 75.24809   2.642    0.010 *  
factor(gender)1             -0.34504    0.01899 67.55355 -18.174  < 2e-16 ***
factor(children)1           -0.20392    0.02022 73.26248 -10.085 1.71e-15 ***
factor(married)1            -0.13353    0.01556 62.33679  -8.582 3.73e-12 ***
factor(employed)1            0.01553    0.01336 68.46002   1.163    0.249    
factor(education)1           0.12451    0.01877 51.11003   6.633 2.05e-08 ***
scale(z_score_age):hardship  0.10088    0.01967 73.52851   5.128 2.30e-06 ***
hardship:factor(gender)1     0.03238    0.02798 66.21324   1.157    0.251    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Correlation of Fixed Effects:
            (Intr) sc(__) hrdshp fctr(g)1 fctr(c)1 fctr(mr)1 fctr(mp)1 fctr(d)1 s(__):
scl(z_scr_)  0.183                                                                    
hardship     0.042  0.012                                                             
fctr(gndr)1 -0.056  0.153 -0.001                                                      
fctr(chld)1 -0.046 -0.060  0.003  0.009                                               
fctr(mrrd)1  0.049  0.136  0.000  0.361   -0.070                                      
fctr(mply)1 -0.063  0.099  0.003  0.089   -0.190   -0.146                             
fctr(dctn)1 -0.293  0.042  0.008  0.053   -0.069    0.038     0.059                   
scl(z_sc_):  0.015  0.037  0.201  0.004    0.012   -0.001    -0.034    -0.009         
hrdshp:f()1 -0.003  0.012 -0.061  0.045   -0.008   -0.004     0.021     0.000    0.098

Zusammenfassung des Modells anzeigen

# Zusammenfassung des Modells anzeigen
summary_model3 <- summary(model3)

# Gewünschte Werte extrahieren und formatieren
results_model3 <- data.frame(
  Predictor = c("Intercept", "Age", "Gender", "Parental status", "Marital status", "Occupational status", "Education", "Hardship", "Interaction: Gender * Hardship"),
  Estimate = c(summary_model3$coefficients["(Intercept)", "Estimate"],
               summary_model3$coefficients["scale(z_score_age)", "Estimate"],
               summary_model3$coefficients["factor(gender)1", "Estimate"],
               summary_model3$coefficients["factor(children)1", "Estimate"],
               summary_model3$coefficients["factor(married)1", "Estimate"],
               summary_model3$coefficients["factor(employed)1", "Estimate"],
               summary_model3$coefficients["factor(education)1", "Estimate"],
               summary_model3$coefficients["hardship", "Estimate"],
               summary_model3$coefficients["hardship:factor(gender)1", "Estimate"]),
  SE = c(summary_model3$coefficients["(Intercept)", "Std. Error"],
          summary_model3$coefficients["scale(z_score_age)", "Std. Error"],
          summary_model3$coefficients["factor(gender)1", "Std. Error"],
          summary_model3$coefficients["factor(children)1", "Std. Error"],
          summary_model3$coefficients["factor(married)1", "Std. Error"],
          summary_model3$coefficients["factor(employed)1", "Std. Error"],
          summary_model3$coefficients["factor(education)1", "Std. Error"],
          summary_model3$coefficients["hardship", "Std. Error"],
          summary_model3$coefficients["hardship:factor(gender)1", "Std. Error"]),
  T_score = c(summary_model3$coefficients["(Intercept)", "t value"],
              summary_model3$coefficients["scale(z_score_age)", "t value"],
              summary_model3$coefficients["factor(gender)1", "t value"],
              summary_model3$coefficients["factor(children)1", "t value"],
              summary_model3$coefficients["factor(married)1", "t value"],
              summary_model3$coefficients["factor(employed)1", "t value"],
              summary_model3$coefficients["factor(education)1", "t value"],
              summary_model3$coefficients["hardship", "t value"],
              summary_model3$coefficients["hardship:factor(gender)1", "t value"]),
  p_value = c(summary_model3$coefficients["(Intercept)", "Pr(>|t|)"],
              summary_model3$coefficients["scale(z_score_age)", "Pr(>|t|)"],
              summary_model3$coefficients["factor(gender)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(children)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(married)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(employed)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(education)1", "Pr(>|t|)"],
              summary_model3$coefficients["hardship", "Pr(>|t|)"],
              summary_model3$coefficients["hardship:factor(gender)1", "Pr(>|t|)"])
)

# Formatierung der p-Werte
results_model3$p_value <- ifelse(results_model3$p_value < 0.001, "< .001", sprintf("%.3f", results_model3$p_value))

# Ergebnisse anzeigen
print(results_model3)
anova(model0,model1)
refitting model(s) with ML (instead of REML)
Data: WVS_mixed_model
Models:
model0: risktaking ~ 1 + (1 | country)
model1: risktaking ~ 1 + scale(z_score_age) + factor(gender) + (1 + scale(z_score_age) + factor(gender) | country)
       npar    AIC    BIC  logLik deviance  Chisq Df Pr(>Chisq)    
model0    3 545328 545357 -272661   545322                         
model1   10 536124 536223 -268052   536104 9217.4  7  < 2.2e-16 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
anova(model1,model2)
refitting model(s) with ML (instead of REML)
Data: WVS_mixed_model
Models:
model1: risktaking ~ 1 + scale(z_score_age) + factor(gender) + (1 + scale(z_score_age) + factor(gender) | country)
model2: risktaking ~ 1 + scale(z_score_age) + factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education) + (1 + scale(z_score_age) + factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education) | country)
       npar    AIC    BIC  logLik deviance Chisq Df Pr(>Chisq)    
model1   10 536124 536223 -268052   536104                        
model2   36 534730 535087 -267329   534658  1446 26  < 2.2e-16 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
anova(model2,model3) 
refitting model(s) with ML (instead of REML)
Data: WVS_mixed_model
Models:
model2: risktaking ~ 1 + scale(z_score_age) + factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education) + (1 + scale(z_score_age) + factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education) | country)
model3: risktaking ~ 1 + scale(z_score_age) * hardship + factor(gender) * hardship + factor(children) + factor(married) + factor(employed) + factor(education) + (1 + scale(z_score_age) + factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education) | country)
       npar    AIC    BIC  logLik deviance Chisq Df Pr(>Chisq)    
model2   36 534730 535087 -267329   534658                        
model3   39 534717 535104 -267320   534639  18.9  3  0.0002868 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
coefsallmodels=rbind(summary_model1$coefficients,
summary_model2$coefficients,
summary_model3$coefficients[c(1:2,4:8,3,9:10),])

write.csv(coefsallmodels,"coefsallmodels.csv")

Delete when submitting the code –> just for me to know where the document is

file_path <- file.path(getwd(), "coefsallmodels.csv")
file_path
[1] "/Users/laurabazzigher/Documents/GitHub/risk_wvs/code/coefsallmodels.csv"
# Extrahieren der Koeffizienten-Tabelle für jedes Modell
coefficients_model0 <- summary(model0)$coefficients
coefficients_model1 <- summary(model1)$coefficients
coefficients_model2 <- summary(model2)$coefficients
coefficients_model3 <- summary(model3)$coefficients

# Filtern der erforderlichen Zeilen aus den Koeffizienten
coefficients_model0 <- coefficients_model0[rownames(coefficients_model0) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)"), ]
coefficients_model1 <- coefficients_model1[rownames(coefficients_model1) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)"), ]
coefficients_model2 <- coefficients_model2[rownames(coefficients_model2) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)", "factor(children)", "factor(married)", "factor(employed)", "factor(education)"), ]
coefficients_model3 <- coefficients_model3[rownames(coefficients_model3) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)", "factor(children)", "factor(married)", "factor(employed)", "factor(education)", "hardship", "scale(z_score_age):hardship", "factor(gender):hardship"), ]

# Zusammenführen der geschätzten Koeffizienten aus allen Modellen
coefs_all_models <- rbind(coefficients_model0, coefficients_model1, coefficients_model2, coefficients_model3)

# Erstellen einer Tabelle aus den Koeffizienten
results_table <- data.frame(
  Predictor = rownames(coefs_all_models),
  b = coefs_all_models[, "Estimate"],
  SE = coefs_all_models[, "Std. Error"],
  T_score = coefs_all_models[, "t value"],
  p_value = coefs_all_models[, "Pr(>|t|)"]
)

# Drucken der Ergebnistabelle
results_table
---
title: "R Notebook"
output: html_notebook
---

```{r}
library(data.table)
library(tidyr)
library(maps)
library(haven)
library(ggplot2)
library(dplyr)
library(readxl)
library(ggrepel)
library(wordcloud)
library(lme4)
library(lmerTest)
library(reshape2)
```

####################
####################
####################
PREPARATION DATASETS FOR ANALYSIS
####################
####################
####################

####################
PREP THE DATASET FOR ANALYSIS WVS 5 & 6
####################

#read the data (Wave 5)
```{r}
# Data of Wave 5
WV5_data <- readRDS("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/F00007944-WV5_Data_R_v20180912.rds")

# Convert WV5_data-object in data.frame 
WV5_data_df <- as.data.frame(WV5_data)

# show first five columns
WV5_data_df
```

# clean the data set
```{r}
#rename the variables
WV5_data <- WV5_data_df %>%
  rename(gender = V235, age = V237, country_code = V2, wave = V1, risktaking = V86, children = V56, married = V55, employed = V241, education = V238)
WV5_data

colnames(WV5_data)

#select only the variables of interest
WV5_data <- WV5_data %>%
  dplyr::select(gender, age, country_code, wave, risktaking, children, employed, education, married)
WV5_data
```
# Read countrynames data from the CSV file (to decode the dataset 5)
```{r}
countrynames <- read.csv("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/countrynames.txt", header = FALSE, as.is = TRUE)
colnames(countrynames) <- c("code", "name")

# Assuming WV5_data has a column named country_code
WV5_data$country <- countrynames$name[match(WV5_data$country_code, countrynames$code)]

# Check the frequency of each country in the new column
table(WV5_data$country)

# Display the updated WV5_data
print(WV5_data)
```
#Read Dataset (Wave 6)
```{r}
WV6_data <- load("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/WV6_Data_R_v20201117.rdata") 
WV6_data <- WV6_Data_R_v20201117 
print(WV6_data)
```
#rename variables
```{r}
WV6_data <- WV6_data %>%
  rename(wave = V1, gender = V240, age = V242,country_code = V2, risktaking = V76, children = V58, married = V57, employed = V229, education = V248)

#select only the variables of interest
WV6_data <- WV6_data %>%
  dplyr::select(gender, age, country_code, wave, risktaking, children, employed, education, married)
WV6_data
```
#decode daraset (Wave 6)
```{r}
countrynames = read.csv("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/WV6_dataset_wave_5_6/countrynames.txt", header=FALSE,as.is=TRUE)
colnames(countrynames) = c("code", "name")
WV6_data$country = countrynames$name [match(WV6_data$country_code, countrynames$code)]
table(WV6_data$country)
WV6_data
```


#combine the 2 dataset (Wave 6 + Wave 5)
```{r}
WV5_data
WV6_data
WVS_data = rbind(WV5_data, WV6_data)
WVS_data
```


#exclusion of participants and omission of missing data (na)
```{r}
WVS_data = subset(WVS_data, risktaking > 0 & gender > 0 & age >0 & education > 0 & employed > 0 & married > 0 & children >= 0)
data_Wave5 = subset(WV5_data, risktaking > 0 & gender > 0 & age >0 & education > 0 & employed > 0 & married > 0 & children >= 0)
data_Wave6 = subset(WV6_data, risktaking > 0 & gender > 0 & age >0 & education > 0 & employed > 0 & married > 0 & children >= 0)
WVS_data <- na.omit(WVS_data)
data_Wave5 <- na.omit(data_Wave5)
data_Wave6 <- na.omit(data_Wave6)

# Use the mutate function to change the country name
WVS_data <- WVS_data %>%
  mutate(country = ifelse(country == "Great Britain", "United Kingdom", country))
```

# create a categorical education variable (with fewer categories than the original)
```{r}
# Neue Spalte 'education_cat' erstellen und initialisieren
WVS_data$education_cat <- NA

# Kategorien zuweisen basierend auf den Bildungsstufen
WVS_data$education_cat <- ifelse(WVS_data$education %in% c(1, 2), "incomplete or no primary education", 
                          ifelse(WVS_data$education %in% c(3, 4, 5, 6), "No Uni",
                          ifelse(WVS_data$education %in% c(7, 8, 9), "Uni", NA)))

# Tabelle der neuen Kategorien anzeigen
table(WVS_data$education_cat)
```
#Transformation of item risktaking
```{r}
# Transfrom risk item such that high values represent more risk taking
WVS_data$risktaking = 6 - WVS_data$risktaking + 1

# Transform risk variable into T-score (mean = 50, sd = 10)
WVS_data$T_score_risktaking = 10*scale(WVS_data$risktaking, center=TRUE,scale=TRUE)+50

WVS_data

#Transform risk variable into Z score 
# Assuming T-scores have a mean of 50 and a standard deviation of 10
#WVS_data$Z_score_risktaking = (WVS_data$T_score_risktaking - 50) / 10

# Print the resulting data frame
print(WVS_data)

WVS_data <- WVS_data %>%
  group_by(country) %>%
  mutate(z_score_age = scale(age))
WVS_data
```

```{r}
length(unique(WVS_data$country)) 
nrow(WVS_data) # number of individuals --> Mata et al., 2016 N = 147,118 
range(WVS_data$age) 
table(WVS_data$gender) # sex table(data$sex)/nrow(data) --> 76,617 Female (1)
```
# Dichotomizing Variables: This helps estimating and interpreting the models later on...
```{r}
WVS_data$gender = ifelse(WVS_data$gender == 1, 0, 1) # sex: male vs. female
WVS_data$children = ifelse(WVS_data$children == 0, 0, 1) # children: no vs. yes
WVS_data$married = ifelse(WVS_data$married == 1, 1, 0) # married: yes vs. no
WVS_data$employed = ifelse(WVS_data$employed < 4, 1, 0) # employed: yes vs. no
WVS_data$education = ifelse(WVS_data$education < 4, 0, 1) # education: no primary vs. primary+ 
head(WVS_data)
```
####################
PREP THE DATASET FOR ANALYSIS GPS
####################

#Add data GPS
```{r}
gps_data <- haven::read_dta("/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/GPS_dataset_individual_level/individual_new.dta")

head(gps_data)
```
# Clean the data by removing records with missing values
```{r}
gps_data <- gps_data %>%
  drop_na(country, isocode, risktaking, gender, age)

# Display the cleaned data
gps_data
```
#select only the variables of interest
```{r}
gps_data <- gps_data %>%
  dplyr::select(country, isocode, ison, risktaking, gender, age)
gps_data
```
# Transform age (z-score)
```{r}
gps_data <- gps_data %>%
  group_by(country) %>%
  mutate(z_score_age = scale(age))

# Display the new column with Z-Scores per Country
gps_data
```
####################
PREP THE DATASET FOR ANALYSIS HARDSHIP
####################

# read in file that contains hardship indicators manually collected from CIA factbook, WHO, and World Bank 
```{r}
excel_path <- "/Users/laurabazzigher/Documents/GitHub/risk_wvs/data/dataset/Hardship/Hardship_complete_2024.xlsx"
hardship <- read_excel(excel_path)

# Create a vector of labels with the same length as the number of columns in 'countryfacts'
labels <- c("country","mean_homicide","gdp","gini_income","Infant_mortality","life_expect","primary_female_enrollment_rate")

# Print the result
print(hardship)
```
# Create the 'hardship' column in the 'hardship' data frame
```{r}
# Create the 'hardship' column in the 'hardship' data frame
hardship <- hardship %>%
  mutate(hardship = (mean_homicide + gdp + gini_income + Infant_mortality + life_expect + primary_female_enrollment_rate) / 6)
hardship
```
# log transform
```{r}
hardship$mean_homicide=log(hardship$mean_homicide)
hardship$gdp=log(hardship$gdp)
hardship$Infant_mortality=log(hardship$Infant_mortality)
hardship$life_expect=log(hardship$life_expect)
hardship$gini_income=log(hardship$gini_income)
hardship$primary_female_enrollment_rate=log(hardship$primary_female_enrollment_rate)

# changing variables into the same direction

# Reverse Codierung
hardship$mean_homicide=scale(hardship$mean_homicide)
hardship$gdp=scale(-hardship$gdp)
hardship$Infant_mortality=scale(hardship$Infant_mortality)
hardship$life_expect=scale(-hardship$life_expect)
hardship$gini_income=scale(hardship$gini_income)
hardship$primary_female_enrollment_rate=scale(hardship$primary_female_enrollment_rate)

hardship
```
# create a hardship index
```{r}
hardship$hardship=(hardship$mean_homicide+hardship$gdp+hardship$gini_income+hardship$life_expect+hardship$Infant_mortality+hardship$primary_female_enrollment_rate)/6

hardship
```
#################################################
# SUP MATERIALS:Correlation between hardship indicators 
```{r}
# Berechnung der Korrelationsmatrix für den Datensatz "hardship"
correlation_hardship <- cor(hardship[, c("mean_homicide", "gdp", "gini_income", "Infant_mortality", "life_expect", "primary_female_enrollment_rate")])

correlation_hardship_melted <- melt(correlation_hardship)

ggplot(correlation_hardship_melted, aes(Var1, Var2, fill = value)) +
  geom_tile(color = "white") +
  scale_fill_gradient2(low = "blue", high = "red", mid = "white", 
                       midpoint = 0, limit = c(-1,1), space = "Lab", 
                       name="Correlation") +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, vjust = 1, 
                                   size = 10, hjust = 1)) +
  coord_fixed()
```
# Berechnung der Korrelationsmatrix für den Datensatz "hardship"
```{r}
correlation_hardship <- cor(hardship[, c("mean_homicide", "gdp", "gini_income", "Infant_mortality", "life_expect", "primary_female_enrollment_rate")])

# Erstellen einer Tabelle für die Korrelationsmatrix
correlation_table <- as.data.frame(correlation_hardship)

# Anzeigen der Tabelle
print(correlation_table)
```
# Überprüfung der Länder in beiden Datensätzen
```{r}
country_check <- unique(WVS_data$country) %in% hardship$isocode
if (all(country_check)) {
  print("Alle Länder in beiden Datensätzen sind konsistent.")
} else {
  print("Es gibt inkonsistente Länder in den Datensätzen.")
}
```
#select only the variables of interest
```{r}
hardship <- hardship %>%
  dplyr::select(country, isocode, hardship)
hardship
```
####################
PREP THE DATASET FOR ANALYSIS MIXED-MODELS
####################

#Add Hardship to WVS_data
```{r}
head(WVS_data)
```
# Combine WVS_data with the hardship
```{r}
WVS_mixed_model <- left_join(WVS_data, hardship, by = "country")
WVS_mixed_model
```
# Add Hardship to gps_data
```{r}
gps_mixed_model <- left_join(gps_data, hardship, by = "country")
gps_mixed_model
```
####################
####################
####################
MIXED-MODELS 
####################
####################
####################

####################
MIXED-MODELS WVS-DATA
####################

# Mixed-model WVS - Replication of Mata et al., 2016
# intercept only model
```{r}
model0 = lmer(risktaking ~ 1 + (1|country),data = WVS_mixed_model)
summary_model0=summary(model0)
```

# age, sex 
```{r}
model1 <- lmer(risktaking ~ 1 + scale(z_score_age) + factor(gender) + (1 + scale(z_score_age) + factor(gender) | country), 
               data = WVS_mixed_model, 
                      control = lmerControl(optimizer = "bobyqa"))
```

# Koeffizientenübersicht des Modells anzeigen
```{r}
print(summary_model1)
```

```{r}
# Zusammenfassung des Modells anzeigen
summary_model1 <- summary(model1)

# Gewünschte Werte extrahieren und formatieren
results_model1 <- data.frame(
  Predictor = c("Intercept", "Age", "Gender"),
  Estimate = c(summary_model1$coefficients["(Intercept)", "Estimate"],
               summary_model1$coefficients["scale(z_score_age)", "Estimate"],
               summary_model1$coefficients["factor(gender)1", "Estimate"]),
  SE = c(summary_model1$coefficients["(Intercept)", "Std. Error"],
          summary_model1$coefficients["scale(z_score_age)", "Std. Error"],
          summary_model1$coefficients["factor(gender)1", "Std. Error"]),
  T_score = c(summary_model1$coefficients["(Intercept)", "t value"],
              summary_model1$coefficients["scale(z_score_age)", "t value"],
              summary_model1$coefficients["factor(gender)1", "t value"]),
  p_value = c(summary_model1$coefficients["(Intercept)", "Pr(>|t|)"],
              summary_model1$coefficients["scale(z_score_age)", "Pr(>|t|)"],
              summary_model1$coefficients["factor(gender)1", "Pr(>|t|)"])
)

# Formatierung der p-Werte
results_model1$p_value <- ifelse(results_model1$p_value < 0.001, "< .001", sprintf("%.3f", results_model1$p_value))

# Ergebnisse anzeigen
print(results_model1)
```
# age, sex, and covariates (children, marital status, employement status, education)
```{r}
model2 = lmer(risktaking ~ 1+scale(z_score_age)+factor(gender) + factor(children) + factor(married) + factor(employed) + factor(education)+ (1+scale(z_score_age)+factor(gender)+ factor(children) + factor(married) + factor(employed) + factor(education)|country),data = WVS_mixed_model,control=lmerControl(optCtrl=list(maxfun=30000),optimizer="bobyqa"))
summary_model2=summary(model2)
```

# Koeffizientenübersicht des Modells anzeigen
```{r}
print(summary_model2)
```
```{r}
# Zusammenfassung des Modells anzeigen
summary_model2 <- summary(model2)

# Gewünschte Werte extrahieren und formatieren
results_model2 <- data.frame(
  Predictor = c("Intercept", "Age", "Gender", "Parental status", "Marital status", "Occupational status", "Education"),
  Estimate = c(summary_model2$coefficients["(Intercept)", "Estimate"],
               summary_model2$coefficients["scale(z_score_age)", "Estimate"],
               summary_model2$coefficients["factor(gender)1", "Estimate"],
               summary_model2$coefficients["factor(children)1", "Estimate"],
               summary_model2$coefficients["factor(married)1", "Estimate"],
               summary_model2$coefficients["factor(employed)1", "Estimate"],
               summary_model2$coefficients["factor(education)1", "Estimate"]),
  SE = c(summary_model2$coefficients["(Intercept)", "Std. Error"],
          summary_model2$coefficients["scale(z_score_age)", "Std. Error"],
          summary_model2$coefficients["factor(gender)1", "Std. Error"],
          summary_model2$coefficients["factor(children)1", "Std. Error"],
          summary_model2$coefficients["factor(married)1", "Std. Error"],
          summary_model2$coefficients["factor(employed)1", "Std. Error"],
          summary_model2$coefficients["factor(education)1", "Std. Error"]),
  T_score = c(summary_model2$coefficients["(Intercept)", "t value"],
              summary_model2$coefficients["scale(z_score_age)", "t value"],
              summary_model2$coefficients["factor(gender)1", "t value"],
              summary_model2$coefficients["factor(children)1", "t value"],
              summary_model2$coefficients["factor(married)1", "t value"],
              summary_model2$coefficients["factor(employed)1", "t value"],
              summary_model2$coefficients["factor(education)1", "t value"]),
  p_value = c(summary_model2$coefficients["(Intercept)", "Pr(>|t|)"],
              summary_model2$coefficients["scale(z_score_age)", "Pr(>|t|)"],
              summary_model2$coefficients["factor(gender)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(children)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(married)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(employed)1", "Pr(>|t|)"],
              summary_model2$coefficients["factor(education)1", "Pr(>|t|)"])
)

# Formatierung der p-Werte
results_model2$p_value <- ifelse(results_model2$p_value < 0.001, "< .001", sprintf("%.3f", results_model2$p_value))

# Ergebnisse anzeigen
print(results_model2)
```

```{r}
model3 <- lmer(risktaking ~ 1+scale(z_score_age)*hardship+factor(gender)*hardship + factor(children) + factor(married) + factor(employed) + factor(education)+ (1+scale(z_score_age)+factor(gender)+ factor(children) + factor(married) + factor(employed) + factor(education)|country),data = WVS_mixed_model,control=lmerControl(optCtrl=list(maxfun=30000),optimizer="bobyqa"),REML = FALSE)
summary_model3=summary(model3)
```

# Koeffizientenübersicht des Modells anzeigen
```{r}
print(summary_model3)
```
# Zusammenfassung des Modells anzeigen
```{r}
# Zusammenfassung des Modells anzeigen
summary_model3 <- summary(model3)

# Gewünschte Werte extrahieren und formatieren
results_model3 <- data.frame(
  Predictor = c("Intercept", "Age", "Gender", "Parental status", "Marital status", "Occupational status", "Education", "Hardship", "Interaction: Gender * Hardship"),
  Estimate = c(summary_model3$coefficients["(Intercept)", "Estimate"],
               summary_model3$coefficients["scale(z_score_age)", "Estimate"],
               summary_model3$coefficients["factor(gender)1", "Estimate"],
               summary_model3$coefficients["factor(children)1", "Estimate"],
               summary_model3$coefficients["factor(married)1", "Estimate"],
               summary_model3$coefficients["factor(employed)1", "Estimate"],
               summary_model3$coefficients["factor(education)1", "Estimate"],
               summary_model3$coefficients["hardship", "Estimate"],
               summary_model3$coefficients["hardship:factor(gender)1", "Estimate"]),
  SE = c(summary_model3$coefficients["(Intercept)", "Std. Error"],
          summary_model3$coefficients["scale(z_score_age)", "Std. Error"],
          summary_model3$coefficients["factor(gender)1", "Std. Error"],
          summary_model3$coefficients["factor(children)1", "Std. Error"],
          summary_model3$coefficients["factor(married)1", "Std. Error"],
          summary_model3$coefficients["factor(employed)1", "Std. Error"],
          summary_model3$coefficients["factor(education)1", "Std. Error"],
          summary_model3$coefficients["hardship", "Std. Error"],
          summary_model3$coefficients["hardship:factor(gender)1", "Std. Error"]),
  T_score = c(summary_model3$coefficients["(Intercept)", "t value"],
              summary_model3$coefficients["scale(z_score_age)", "t value"],
              summary_model3$coefficients["factor(gender)1", "t value"],
              summary_model3$coefficients["factor(children)1", "t value"],
              summary_model3$coefficients["factor(married)1", "t value"],
              summary_model3$coefficients["factor(employed)1", "t value"],
              summary_model3$coefficients["factor(education)1", "t value"],
              summary_model3$coefficients["hardship", "t value"],
              summary_model3$coefficients["hardship:factor(gender)1", "t value"]),
  p_value = c(summary_model3$coefficients["(Intercept)", "Pr(>|t|)"],
              summary_model3$coefficients["scale(z_score_age)", "Pr(>|t|)"],
              summary_model3$coefficients["factor(gender)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(children)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(married)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(employed)1", "Pr(>|t|)"],
              summary_model3$coefficients["factor(education)1", "Pr(>|t|)"],
              summary_model3$coefficients["hardship", "Pr(>|t|)"],
              summary_model3$coefficients["hardship:factor(gender)1", "Pr(>|t|)"])
)

# Formatierung der p-Werte
results_model3$p_value <- ifelse(results_model3$p_value < 0.001, "< .001", sprintf("%.3f", results_model3$p_value))

# Ergebnisse anzeigen
print(results_model3)
```

```{r}
anova(model0,model1)
anova(model1,model2)
anova(model2,model3) 
```

```{r}
coefsallmodels=rbind(summary_model1$coefficients,
summary_model2$coefficients,
summary_model3$coefficients[c(1:2,4:8,3,9:10),])

write.csv(coefsallmodels,"coefsallmodels.csv")
```

# Delete when submitting the code --> just for me to know where the document is
```{r}
file_path <- file.path(getwd(), "coefsallmodels.csv")
file_path
```

```{r}
# Extrahieren der Koeffizienten-Tabelle für jedes Modell
coefficients_model0 <- summary(model0)$coefficients
coefficients_model1 <- summary(model1)$coefficients
coefficients_model2 <- summary(model2)$coefficients
coefficients_model3 <- summary(model3)$coefficients

# Filtern der erforderlichen Zeilen aus den Koeffizienten
coefficients_model0 <- coefficients_model0[rownames(coefficients_model0) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)"), ]
coefficients_model1 <- coefficients_model1[rownames(coefficients_model1) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)"), ]
coefficients_model2 <- coefficients_model2[rownames(coefficients_model2) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)", "factor(children)", "factor(married)", "factor(employed)", "factor(education)"), ]
coefficients_model3 <- coefficients_model3[rownames(coefficients_model3) %in% c("(Intercept)", "scale(z_score_age)", "factor(gender)", "factor(children)", "factor(married)", "factor(employed)", "factor(education)", "hardship", "scale(z_score_age):hardship", "factor(gender):hardship"), ]

# Zusammenführen der geschätzten Koeffizienten aus allen Modellen
coefs_all_models <- rbind(coefficients_model0, coefficients_model1, coefficients_model2, coefficients_model3)

# Erstellen einer Tabelle aus den Koeffizienten
results_table <- data.frame(
  Predictor = rownames(coefs_all_models),
  b = coefs_all_models[, "Estimate"],
  SE = coefs_all_models[, "Std. Error"],
  T_score = coefs_all_models[, "t value"],
  p_value = coefs_all_models[, "Pr(>|t|)"]
)

# Drucken der Ergebnistabelle
results_table
```



